DOC PREVIEW
Pitt MATH 0220 - Practice Exam

This preview shows page 1 out of 2 pages.

Save
View full document
View full document
Premium Document
Do you want full access? Go Premium and unlock all 2 pages.
Access to all documents
Download any document
Ad free experience
Premium Document
Do you want full access? Go Premium and unlock all 2 pages.
Access to all documents
Download any document
Ad free experience

Unformatted text preview:

Name Time1. Differentiate the following using the derivative rules.(a) f(x) = x3(3x2+ 1)5(6x − 7)4(b) f(x) =3 cos2(2x)x + 3 sin (2x)(c) f(x) = 3 tan3(x2)(d) f(x) =q(4x − 3)3+ x2− 1(e) f(x) =(8x3− 3x + 1)3+ 6x4+ 5 sin (3x)22. Determine the equation of the tangent line to the curve (2x + y)4− 3y + xy − 4 = 0at the point (2, −3).3. Find the points on the ellipse x2+ 2y2= 1 where the t angent line has a slope of 1.(Hint: Solve for x in terms of y wheredydx= 1.)4. (a) Determine t he equation of the tangent line to the curve x2+y2+y cos x+3x = 0at the point (0, −1).(b) Use linear approximation (the tangent line) to estimate y when x = 0.1.5. Determine the limit.(a) limx→4x2− 5x + 4x − 4(b) limh→2−x2− 3x − 2x − 2(c) limx→2+x2− 3x − 2x − 2(d) limx→∞4 − x23x2− 7x + 5(e) limx→1−|x2− 1|x − 1(f) limx→1+|x2− 1|x −


View Full Document

Pitt MATH 0220 - Practice Exam

Download Practice Exam
Our administrator received your request to download this document. We will send you the file to your email shortly.
Loading Unlocking...
Login

Join to view Practice Exam and access 3M+ class-specific study document.

or
We will never post anything without your permission.
Don't have an account?
Sign Up

Join to view Practice Exam 2 2 and access 3M+ class-specific study document.

or

By creating an account you agree to our Privacy Policy and Terms Of Use

Already a member?